Yes.
Yes, (4x^3) is a monomial. A monomial is defined as a single term that can be a constant, a variable, or a product of constants and variables raised to non-negative integer powers. In this case, (4) is the coefficient and (x^3) is the variable raised to a power, making (4x^3) a valid monomial.
A monomial is an algebraic expression with only one term. One example of a monomial is 4x. Other examples are 4x^2 or 8/y
(x + 1) and (x + 2) are monomial factors of the polynomial x2 + 3x + 2 (x + 1) and (x + 3) are monomial factors of the polynomial x2 + 4x + 3 (x + 1) is a common monomial factor of the polynomials x2 + 3x + 2 and x2 + 4x + 3
No because it has 3 terms
A monomial is an expression made up of a co-efficient, a variable , and an exponent that has only one term. Monomial = 4x ^2 4= co-efficient x=variable 2= exponent.
Yes, (4x^3) is a monomial. A monomial is defined as a single term that can be a constant, a variable, or a product of constants and variables raised to non-negative integer powers. In this case, (4) is the coefficient and (x^3) is the variable raised to a power, making (4x^3) a valid monomial.
A monomial is an algebraic expression with only one term. One example of a monomial is 4x. Other examples are 4x^2 or 8/y
(x + 1) and (x + 2) are monomial factors of the polynomial x2 + 3x + 2 (x + 1) and (x + 3) are monomial factors of the polynomial x2 + 4x + 3 (x + 1) is a common monomial factor of the polynomials x2 + 3x + 2 and x2 + 4x + 3
No because it has 3 terms
A monomial is an expression made up of a co-efficient, a variable , and an exponent that has only one term. Monomial = 4x ^2 4= co-efficient x=variable 2= exponent.
When they are added together, the sum is a monomial.
Without knowing what x is the only possible way of writing this would be: 4x4.
It is 2401c2.
Monomial. Monomial. Monomial. Monomial.
The monomial for (8a^2b) is simply (8a^2b) itself. A monomial is a single term algebraic expression that can consist of a coefficient (in this case, 8), variables (here, (a) and (b)), and their respective exponents. In this expression, (a) is raised to the power of 2, and (b) is raised to the power of 1 (implicitly). Thus, it is a valid monomial.
degree of monomial
No. A monomial is a polynomial with just one term, so that the power must be only a positive integer.